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Prigogine I. — From being to becoming: time and complexity in the physical sciences.
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Название: From being to becoming: time and complexity in the physical sciences.
Автор: Prigogine I.
Аннотация: This book is about time. I would like to have named it Time, the Forgotten Dimension, although such a title might surprise some readers. Is not time incorporated from the start in dynamics, in the study of motion? Is not time the very point of concern of the special theory of relativity? This is certainly true. However, in the dynamical description, be it classical or quantum, time enters only in a quite restricted way, in the sense that these equations are invariant with respect to time inversion, t —> — t. Although a specific type of interaction, the so-called superweak interaction, seems to violate this time symmetry, the violation plays no role in the problems that are the subject of this book.
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Рубрика: Физика /
Статус предметного указателя: Готов указатель с номерами страниц
ed2k: ed2k stats
Год издания: 1980
Количество страниц: 289
Добавлена в каталог: 09.04.2006
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Предметный указатель
Koros, E. 122
Koyre, A. 2
Lactose operon 123
Lagrange, J. 3 19
Landau, L. 10 50
Langevin equation 148—149
Langevin, P. 148
Laplace, P. 3
Law of Large Numbers 131—134 140 204
Lebowitz, J. 37 165 219
Lefever, R. 116 147
Lemarchand, H. 142
Lifetime 68 70 199
Lifschitz, E. 10 50
Light, J.C. 165
Limit cycle 99 100 109—110 144
Linear operator 25
Liouville equation 25 26 28 57 66 169 170
Liouville operator 26 37 58 63 180 193 207
Local equilibrium 86
Logistic curve 123
Long range fluctuation see “fluctuation”
Long-range order 104 144
Loschmidt's reversibility paradox 166
Lotka — Volterra model 95—99 107
Lotka, A.J. 96
Lyapounov function 6—8 45 90 92—94 157 158—161 164 167—168 170—173 180—182 186 188 190—191 196—197 212
Lyapounov operator see “entropy operator”
Lyapounov representation 199
Lyapounov theorem 7
Lyapounov, A. 6
Macroobservables 64
Macroscopic level 103 210
Malek-Mansour, M. 144 147
Mandelbrot, B. 35 36
Mapping 189
Margalef, R. 128
Marginal stability 97
Markov equations 137
Markov processes 135 157 160 163 182 187 211
Master equation 5 144 192
Maxwell velocity distribution 159—161
Maxwell, J.C. 33 159
May, R.M. 96 146
McNeil, A.J. 105
Mean field theory 138 150
Measurement 13 44 48 53 65 67 70 241—248
Mehra, J. 47 170
Membranes 116
Meson 69
Metabolic oscillation 122
Metabolic reaction 83
Metabolism 95 122
Metastable state 147
microcanonical ensemble 29 168 173 190
Microcanonical surface 32 35 37
Microscopic description 3 155 210
Microscopic entropy 158 173—174
Microscopic production 174 187
Microscopic theory of irreversible processes 179—180
Minimum-production entropy 88 90
Minorski, N. 171
Misra, B. 157 171 188 219 226 242
Mixing flow 37 43 188
Mixing systems 35 42 165 176 193 208
Mixture 26 44 60 62 66 180 197 241—248
Mole fraction 79 91
Molecular chaos 162
Molecular disorder 10
Morphogenesis 110 119
Morphology 112 119
Moser, J. 19 38 42
Most probable state 11
Mutation 109 128
Neutron star 4
Newton, I. 3 19—20 210
Newtonian dynamics 3—4
Nicolis, G. 6 98 105 120 123 137 139 140—141 142 144 145 147
Noncommutativity 51
Nonequilibrium fluctuations 131
Nonequilibrium phase transition 138—142
Nonequilibrium thermodynamics 84
Normal mode 56 96
Noyes mechanism 121
Noyes, R.M. 120—121
Nucleation process 134 145 147
Nucleotide 108
Number of complexions 10 80 84 89
Numerical computation 38
Observables 54 196
Onsager relations 86—87 201
Onsager, L. 31 87
Open system 6 78
Operator 26—27 49 54 174
Orban, J. 163 166
Order through fluctuation 100 124 132
Oregonator 121
Ornstein, D.S. 219
Orthonormality 52 60
Oscillation 143
Oscillatory reactions 122—123 143—144
Pacault, A. 122
Paley, R. 68
Paramagnetic system 144
Pasta, J. 38
Pauli equation 192
Pauli, W. 244
Pendulum 43 119
Periodic behavior 40 68
Perturbation in Hamiltonian 40 55 191
Phase space 22—26 35 44 61 66 196
Phase transition 138 141
Photon 59 69 70 197
Planck constant 4 47
Planck, M. 5 8 47 156
Poincare catastrophe 41—43 165 176 191 193 208 232—240
Poincare theorem 32 41 165 192
Poincare — Misra theorem 171 174
Poincare, H. 19 32 38 157—158 165 171 173 203 205 206
Poisson bracket 23 25 63
Poisson distribution 133 137—138 146
Polymer 108
potential energy 22 30—31 43 55 56
Potential function 107
Prigogine, I. 6 26 49 79 81 87 88 91 98 105 109 120 123 137 139 145 155 167—168 181 182 187 191 193—194 196 199 219 226 242 252
probability 11 24 62 80 131
Probability amplitude 53 57 58
probability distribution 133 137
Probability processes 26 57
Projection operator 191
Proteins 108
Proton 1 59
Pure case 26 44 60 66—67 180 197 241—248
Pure state see “pure case”
Quantization rules 51
quantum mechanics 4 13 20 27 47 50 56 59 65 205
Quantum statistics 59
Quasi-ergodic hypothesis 33—34
Random behavior 40
Random force 148
Random motion 42 176
Random walk 11 135
Rate equations 6 7
Rational mechanics 20
Rauscher, W. 122
Reaction-diffusion equations 104 204
Reaction-diffusion system 117
Reactive collision 132
Reduction of the wave packet 66
Regulation 83 122
Relative fluctuations 134
Renormalization 197
Representative ensemble 23
Resibois, P. 233—234
Resolvent 191
Resonance 41 232—240
Reversible processes 6 66 77
Rice, S. 165
Rosenfeld, L. 49 51
Ross, W.D. 2
Rotator 48
Scalar product 52 54
Scattering 197
Schaeffer, D. 120
Schlogl model 139 148
Schlogl, F. 139
Schoenberg, A. 51
Schrodinger equation 57—58 77 131 179—180
Schrodinger representation 64
Schrodinger, E. 50 56 156 202
Schuster, P. 109
Second law of thermodynamics 5—8 12 47 77 157 194 196
Self-adjoint operator see “Hermitian operator”
Self-organization 13 77 119
Semigroup 26 212
Sharma, K. 121
Similitude transformation 55
Sinai, Y. 35 37
Slime mold 123
Snow crystals 81 82
Sommerfeld, A. 48 70 250
Space-time structure 103 204
Specific heat 91
Spectrum 28 68 180
Spencer, H. 84
Spinoza, B. 203 215
Stability 7 42—44 99 103 123
Stability conditions 91 94
Stanley, H.E. 138
Star-Hermiticity 185
Star-unitary operator 185
Star-unitary transformation 184 198—199
State vector 56
Stationary state 87
Steady state 87 90
Steady state, dissipative structure 110
Stey, G. 234 236
Stochastic differential equation 149
Stochastic processes 26
Stochastic systems 35
Stoichiometric coefficient 84
Structural stability 105 123—126
Subdynamics 194
Supercritical behavior 99—100
Superoperator 180 198
Superposition principle 241—248
Swift, J. 138
Symmetry breaking 100 145 196
Temperature 5 9
Theodosopulu, M. 196
thermal conductivity 162
thermal diffusion 81
Thermodynamic branch 95—95 99 104 113 123
Thermodynamic description 13
Thermodynamic equilibrium 8 29 33 86 90
Thermodynamic limit 28 141 190
Thermodynamic potential 80
Thermodynamic stability 90
Thermodynamics 23 32 78 196
Thom, R. 106
Thomson, W. (Lord Kelvin) 77—78
Three-body problem 20
Time 12 56 206
Time direction 6 26
Time evolution 24 26 56—58
Time inversion 2 6 77 166 212
Time operator 176 188—190 209 219—231
Time symmetry breaking 143
Time variation 56 64
Tolman, R.C 23 25
Trace (operator) 61
Trajectory 2 8 20 38—39 44 197 210
Transfer energy 41
Transfer momentum 41
Transformation theory 181—187
Transition probability 26 135
Trimolecular model see “Brusselator”
Tsuchya, Y. 147 149
Turing bifurcation 110
Turing, A. 110
Turner, J.W. 116 140—141
Two-body problem 20
Uhlenbeck, G. 170
Ulam, S. 38
Uncertainty relations 51 70 131 188 209
Unimolecular reaction 136
Unitary operator 54 55
Unitary transformation 66 183 199
Universal constants 4
Unperturbed Hamiltonian 40 43 55 191—193
Unstable particles 67 69
Valency forces 104
Van der Waals forces 104
van der Waals theory 138 140
van der Waals, J.D. 138
Variance 133 138
Vectors 51—53
Velocity distribution function 159 167 170 192
Velocity inversion 164 166 182
viscosity 4 156 162
Voigt, W. 87
Volterra, V. 96
von Neumann, J. 35 64—66
Walgraef, D. 138
Walls, D.F. 105
Wave function 49 52 58 65 132 179
Wave propagation 195
Wave-particle duality 202
Weak stability 43—45 165—166 170 175 188 208 211
Weiss, G. 138
Welch, R. 83
Whittaker, E. 41
Wiener, N. 68
Wigner, E. 66 69
Wilson, K. 138
Winkler, R. 10 108
Zermelo's recurrence paradox 165
Zermelo, E. 165
Zhabotinskii, A.M. 120
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